SELFMADE
- 80
- 0
How to solve this? Please help!
The equation x^3 - x - 1 = 0 has no rational roots, as determined by testing potential roots 1 and -1 using the rational root theorem. However, a root exists between 1 and 2, as shown by evaluating x = 2. To find the roots of this cubic equation, Cardano's cubic formula is recommended. Additionally, for the inequality x^2 - x - 20 < 0, factoring the quadratic expression is advised to identify the range of values for x.
PREREQUISITESStudents and educators in algebra, mathematicians solving polynomial equations, and anyone looking to enhance their skills in solving cubic equations and inequalities.
Please do not "hijack" other people's threads for a new problem. And, I can see no similarity, except that they both involve polynomials.Epic Jeff said:i have a similar problem
x^2 -x -20 < 0
this is what i have so far:
x^2 - x < 20
x^2 - x < 20
_______x to eliminate the power
x - 1 < 20
_______x
i'm pretty much stuck there, any help?
p.s. underscore is just to put the X where i want it